Find the magnitude and direction (relative to the x axis) of the acceleration of the object. F1=40.0N due east F2=60.0N 45.0 degrees North of east M=3.0kg
|dw:1350830057700:dw| Resolve \(F_2\) into \(F_{2x}\) and \(F_{2y}\) first,
Im not sure I understand. But I have F2x = 42 and F2y = 42
\[F_{2x}=F_2\cos40\\F_{2y}=F_2\sin40\]
sorry, it's 45 :D my drawing's wrong too. It should be 45 degrees.
It must have the same value, since sin 45 = cos 45.
But for just F2 alone its 42 for both
the answer is 93 I just cant see how to get it
I got 92.7 using the same method.
what method!
how do I get that answer! :)
1) Find total force in x 2) Find total force in y 3) Find the 'grand' total force \(F=\sqrt{F_x^2+F_y^2}\)
actually the answer is 30.9 m/s 2, 27.2 above the x axis
yes, that's 92.7 N/3 kg.
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